| Literature DB >> 36234720 |
Yuyan Guo1, Shuang Shao1, Wenjun Zhang2, Chuncheng Li3, Zejun Meng1, Shuang Sun1, Dayu Yang1, Shaowa Lü1.
Abstract
The decoction turns into a complex multiphase system following exposure to high temperature and a complex chemical environment. However, the differences in the concentration of key active ingredients in different phase states and the release of drugs in sedimentary phase have yet to be elucidated. A simple ultra-performance liquid chromatography-tandem mass spectrometry (UPLC-MS/MS) method was developed and validated for the simultaneous quantitative determination of brucine, strychnine, liquiritin, isoliquiritin, isoliquiritigenin and glycyrrhizic acid concentrations and it was applied to compare the content of different phases and measure the release characteristics of the sedimentary phase in "Glycyrrhiza glabra-Nux vomica" decoction (NGD). The results show that the method's selectivity, precision (intraday and interday ≤ 2%), matrix effect (101-108%), recovery and stability results were acceptable according to the guidelines. The method is sensitive and reliable. The content determination results show that the most toxic strychnine in the sedimentary phase accounted for 75.70% of the total components. The different components exhibited differential release in different media, and its components were released in the artificial intestinal fluid up to 81.02% in 12 h. Several components conformed to the primary kinetic model and the Ritger-Peppas model, and the most toxic compound exhibited slow release, thus conforming to the Ritger-Peppas model. This study provides a standard of reference for studies investigating reduction in toxicity of the combination of Glycyrrhiza glabra (Glycyrrhiza glabra L.) and Nux vomica (Strychnos nux-vomica L.).Entities:
Keywords: Glycyrrhiza glabra; Nux vomica; content determination; decoction; in vitro release; phase state
Mesh:
Substances:
Year: 2022 PMID: 36234720 PMCID: PMC9573149 DOI: 10.3390/molecules27196180
Source DB: PubMed Journal: Molecules ISSN: 1420-3049 Impact factor: 4.927
Figure 1Chemical structures and mass spectra of (A) brucine, (B) strychnine, (C) liquiritin, (D) isoliquiritin, (E) isoliquiritigenin and (F) glycyrrhizic acid.
Figure 2UPLC chromatogram of reference solution (I) and sample solution (II); (A) brucine; (B) strychnine; (C) liquiritin; (D) isoliquiritin; (E) isoliquiritigenin; (F) glycyrrhizic acid.
Standard curves of 6 components.
| Component | Calibration Curve | R2 | Concentration Ranges (ng·mL−1) |
|---|---|---|---|
| Brucine | y = 0.2385x + 0.0332 | 0.9998 | 13.80~276.00 |
| Strychnine | y = 0.2329x + 0.5199 | 0.9997 | 12.25~245.00 |
| Liquiritin | y = 0.0898x − 0.0165 | 0.9997 | 9.65~193.00 |
| Isoliquiritin | y = 0.1021x − 0.0718 | 0.9998 | 14.50~290.00 |
| Isoliquiritigenin | y = 0.1699x + 0.0164 | 0.9996 | 2.05~41.00 |
| Glycyrrhizic acid | y = 0.0974x − 0.0127 | 0.9998 | 11.10~222.00 |
Recovery and matrix effect of 6 components.
| Component | Concentration (mg/mL) | Recovery (%) | Matrix Effect (%) | RSD |
|---|---|---|---|---|
| Mean ± SD (%) | Mean ± SD (%) | |||
| Brucine | 0.0182 | 99.07 ± 1.67 | 103 ± 5.29 | 1.68 |
| 0.0206 | 99.99 ± 1.72 | 107 ± 3.51 | ||
| 0.0225 | 101.18 ± 1.49 | 108 ± 2.52 | ||
| Strychnine | 0.0160 | 100.07 ± 2.32 | 102 ± 2.52 | 1.93 |
| 0.0182 | 99.77 ± 2.64 | 101 ± 1.73 | ||
| 0.0203 | 99.71 ± 1.98 | 103 ± 4.00 | ||
| Liquiritin | 0.0107 | 100.76 ± 1.65 | 106 ± 3.06 | 1.54 |
| 0.0121 | 99.47 ± 1.15 | 104 ± 4.16 | ||
| 0.0121 | 100.90 ± 1.92 | 101 ± 1.73 | ||
| Isoliquiritin | 0.0154 | 100.22 ± 2.52 | 104 ± 5.20 | 1.72 |
| 0.0163 | 101.34 ± 0.66 | 102 ± 3.06 | ||
| 0.0182 | 101.60 ± 1.95 | 102 ± 2.31 | ||
| Isoliquiritigenin | 0.0025 | 99.77 ± 2.61 | 105 ± 2.52 | 1.99 |
| 0.0026 | 100.34 ± 2.09 | 102 ± 4.73 | ||
| 0.0032 | 99.20 ± 2.28 | 107 ± 5.77 | ||
| Glycyrrhizic acid | 0.0158 | 98.65 ± 2.05 | 102 ± 5.51 | 1.89 |
| 0.0185 | 100.32 ± 2.20 | 104 ± 3.51 | ||
| 0.0201 | 99.78 ± 1.73 | 105 ± 4.97 |
Determination of the concentration of each component in different phase states (mean ± SD, %).
| Component | NG1 (mg/g) | NG2 (mg/g) | NG3 (mg/g) | NG4 (mg/g) |
|---|---|---|---|---|
| Brucine | 0.882 ± 0.073 * | 0.125 ± 0.013 * | 0.232 ± 0.018 * | 0.028 ± 0.002 * |
| Strychnine | 0.779 ± 0.062 * | 0.087 ± 0.005 * | 0.122 ± 0.009 * | 0.041 ± 0.002 * |
| Liquiritin | 0.268 ± 0.031 * | 0.129 ± 0.014 * | 0.092 ± 0.005 * | 0.032 ± 0.001 * |
| Isoliquiritin | 0.189 ± 0.027 * | 0.064 ± 0.007 * | 0.031 ± 0.002 * | 0.011 ± 0.001 * |
| Isoliquiritigenin | 0.083 ± 0.002 * | 0.019 ± 0.003 * | 0.007 ± 0.001 * | 0 * |
| Glycyrrhizic acid | 0.258 ± 0.027 * | 0.127 ± 0.011 * | 0.062 ± 0.007 * | 0.026 ± 0.001 * |
* Compared with NG1 group, * p < 0.05.
Figure 3A comparison of the concentration of the six components in different phase states.
Percentage of cumulative release in distilled water (mean ± SD, %).
| Component | 0.5 h | 1 h | 2 h | 4 h | 6 h | 8 h | 10 h | 12 h |
|---|---|---|---|---|---|---|---|---|
| Brucine | 15.14 ± 0.58 | 23.82 ± 0.70 | 39.01 ± 0.83 | 48.69 ± 0.98 | 54.86 ± 1.29 | 58.8 ± 1.48 | 62.91 ± 1.74 | 63.93 ± 1.91 |
| Strychnine | 17.46 ± 0.92 | 21.28 ± 0.95 | 28.02 ± 1.08 | 36.48 ± 1.16 | 42.49 ± 1.29 | 47.38 ± 1.38 | 51.43 ± 1.52 | 55.01 ± 1.59 |
| Liquiritin | 19.22 ± 0.61 | 32.1 5± 0.90 | 40.82 ± 1.19 | 57.43 ± 1.32 | 62.08 ± 1.49 | 66.92 ± 1.68 | 70.14 ± 1.91 | 72.35 ± 1.92 |
| Isoliquiritin | 16.73 ± 0.60 | 29.80 ± 0.72 | 40.62 ± 0.88 | 55.89 ± 1.04 | 61.78 ± 1.29 | 65.88 ± 1.47 | 67.21 ± 1.59 | 68.02 ± 1.92 |
| Isoliquiritigenin | 9.01 ± 0.42 | 14.98 ± 0.53 | 22.16 ± 0.60 | 30.56 ± 0.78 | 37.87 ± 0.85 | 42.88 ± 0.91 | 44.65 ± 0.98 | 46.01 ± 1.11 |
| Glycyrrhizic acid | 20.28 ± 0.84 | 34.26 ± 0.97 | 43.10 ± 1.19 | 57.64 ± 1.47 | 60.70 ± 1.81 | 63.65 ± 1.98 | 68.11 ± 2.17 | 69.39 ± 2.28 |
Percentage of cumulative release in artificial gastric juice (mean ± SD, %).
| Component | 0.5 h | 1 h | 2 h | 4 h | 6 h | 8 h | 10 h | 12 h |
|---|---|---|---|---|---|---|---|---|
| Brucine | 28.98 ± 1.37 | 47.47 ± 1.49 | 60.91 ± 1.67 | 66.78 ± 1.82 | 71.57 ± 2.09 | 74.62 ± 2.35 | 76.57 ± 2.27 | 78.61 ± 2.87 |
| Strychnine | 17.17 ± 0.89 | 22.79 ± 0.97 | 29.98 ± 1.05 | 40.25 ± 1.14 | 48.01 ± 1.24 | 54.03 ± 1.32 | 59.67 ± 1.47 | 65.03 ± 1.59 |
| Liquiritin | 18.78 ± 0.89 | 25.25 ± 0.97 | 40.85 ± 1.05 | 52.42 ± 1.09 | 59.45 ± 1.15 | 64.08 ± 1.21 | 66.34 ± 1.71 | 68.05 ± 2.43 |
| Isoliquiritin | 17.13 ± 0.89 | 26.09 ± 1.03 | 34.26 ± 1.08 | 48.64 ± 1.21 | 54.48 ± 1.35 | 58.44 ± 1.30 | 60.75 ± 1.57 | 61.55 ± 1.84 |
| Isoliquiritigenin | 8.08 ± 0.46 | 13.98 ± 0.56 | 20.47 ± 0.62 | 38.56 ± 0.90 | 44.39 ± 1.07 | 51.24 ± 1.35 | 56.44 ± 1.49 | 60.51 ± 1.73 |
| Glycyrrhizic acid | 6.22 ± 0.38 | 13.07 ± 0.42 | 21.64 ± 0.44 | 26.57 ± 0.49 | 30.35 ± 0.61 | 33.94 ± 0.80 | 35.97 ± 0.89 | 37.84 ± 0.92 |
Percentage of cumulative release in artificial intestinal juice (mean ± SD, %).
| Component | 0.5 h | 1 h | 2 h | 4 h | 6 h | 8 h | 10 h | 12 h |
|---|---|---|---|---|---|---|---|---|
| Brucine | 30.35 ± 1.54 | 49.69 ± 1.59 | 62.23 ± 1.90 | 71.26 ± 2.03 | 71.26 ± 2.45 | 76.37 ± 2.84 | 79.63 ± 3.02 | 81.02 ± 3.31 |
| Strychnine | 16.58 ± 1.12 | 22.49 ± 1.26 | 30.54 ± 1.22 | 42.64 ± 1.37 | 52.01 ± 1.58 | 59.32 ± 1.63 | 65.35 ± 1.72 | 71.74 ± 1.85 |
| Liquiritin | 16.91 ± 0.70 | 25.24 ± 0.69 | 39.98 ± 0.73 | 50.22 ± 0.77 | 56.45 ± 1.05 | 63.69 ± 1.31 | 64.75 ± 1.60 | 65.94 ± 2.03 |
| Isoliquiritin | 16.88 ± 0.72 | 25.32 ± 0.83 | 31.53 ± 0.85 | 45.02 ± 0.94 | 50.82 ± 0.97 | 53.30 ± 0.98 | 54.36 ± 1.12 | 55.09 ± 1.37 |
| Isoliquiritigenin | 7.20 ± 0.41 | 14.81 ± 0.38 | 25.65 ± 0.43 | 35.60 ± 0.59 | 41.42 ± 0.87 | 46.82 ± 1.19 | 52.92 ± 1.24 | 55.01 ± 1.39 |
| Glycyrrhizic acid | 20.33 ± 0.95 | 28.28 ± 0.93 | 51.83 ± 1.10 | 56.79 ± 1.37 | 58.38 ± 1.98 | 60.71 ± 2.43 | 63.88 ± 2.71 | 65.37 ± 2.79 |
Figure 4The release curve of the dissolution media; (A) distilled water; (B) artificial intestinal fluid; (C) artificial gastric juice.
Results of the cumulative release fit in distilled water.
| Component | Fitting Model | Fitting Equation | R2 |
|---|---|---|---|
| Brucine | Zero-order dynamics | Q = 24.623 + 3.912T | 0.8113 |
| First-order dynamics | Q = 61.507 × (1 − e−0.464T) | 0.9796 | |
| Higuchi model | Q = 17.447 × T0.5 + 8.764 | 0.9314 | |
| Ritger–Peppas model | Q = 26.747 × T0.374 | 0.9535 | |
| Strychnine | Zero-order dynamics | Q = 20.058 + 3.197T | 0.9469 |
| First-order dynamics | Q = 50.543 × (1 − e−0.420T) | 0.8787 | |
| Higuchi model | Q = 13.762 × T0.5 + 8.155 | 0.9978 | |
| Ritger–Peppas model | Q = 21.772 × T0.373 | 0.9994 | |
| Liquiritin | Zero-order dynamics | Q = 29.795 + 4.201T | 0.8197 |
| First-order dynamics | Q = 68.876 × (1 − e−0.506T) | 0.9648 | |
| Higuchi model | Q = 18.703 × T0.5 + 12.836 | 0.9368 | |
| Ritger–Peppas model | Q = 31.899 × T0.349 | 0.9621 | |
| Isoliquiritin | Zero-order dynamics | Q = 28.699 + 4.054T | 0.7663 |
| First-order dynamics | Q = 66.688 × (1 − e−0.506T) | 0.9878 | |
| Higuchi model | Q = 18.275 × T0.5 + 11.849 | 0.9037 | |
| Ritger–Peppas model | Q = 30.687 × T0.352 | 0.9353 | |
| Isoliquiritigenin | Zero-order dynamics | Q = 13.874 + 3.152T | 0.8854 |
| First-order dynamics | Q = 46.164 × (1 − e−0.316T) | 0.9827 | |
| Higuchi model | Q = 13.816×T0.5 + 1.613 | 0.9740 | |
| Ritger–Peppas model | Q = 15.876 × T0.453 | 0.9785 | |
| Glycyrrhizic acid | Zero-order dynamics | Q = 31.856 + 3.731T | 0.7811 |
| First-order dynamics | Q = 65.567 × (1 − e−0.617T) | 0.9595 | |
| Higuchi model | Q = 16.731 × T0.5 + 16.535 | 0.9094 | |
| Ritger–Peppas model | Q = 33.500 × T0.313 | 0.9470 |
Results of cumulative release fitting in artificial gastric juice.
| Component | Fitting Model | Fitting Equation | R2 |
|---|---|---|---|
| Brucine | Zero-order dynamics | Q = 44.704 + 3.399T | 0.6786 |
| First-order dynamics | Q = 74.048 × (1 − e−0.947T) | 0.9582 | |
| Higuchi model | Q = 15.504 × T0.5 + 30.194 | 0.8257 | |
| Ritger–Peppas model | Q = 45.634 × T0.236 | 0.8968 | |
| Strychnine | Zero-order dynamics | Q = 20.250 + 4.021T | 0.9596 |
| First-order dynamics | Q = 60.933 × (1 − e−0.328T) | 0.9082 | |
| Higuchi model | Q = 17.225 × T0.5 + 5.458 | 0.9996 | |
| Ritger–Peppas model | Q = 22.520 × T0.424 | 0.9997 | |
| Liquiritin | Zero-order dynamics | Q = 27.168 + 4.089T | 0.8164 |
| First-order dynamics | Q = 65.720 × (1 − e−0.473T) | 0.9770 | |
| Higuchi model | Q = 18.224 × T0.5 + 10.618 | 0.9355 | |
| Ritger–Peppas model | Q = 29.277 × T0.364 | 0.9585 | |
| Isoliquiritin | Zero-order dynamics | Q = 25.167 + 3.678T | 0.8219 |
| First-order dynamics | Q = 59.855 × (1 − e−0.477T) | 0.9703 | |
| Higuchi model | Q = 16.377 × T0.5 + 10.314 | 0.9396 | |
| Ritger–Peppas model | Q = 27.021 × T0.358 | 0.9627 | |
| Isoliquiritigenin | Zero-order dynamics | Q = 12.075 + 4.530T | 0.9227 |
| First-order dynamics | Q = 64.468 × (1 − e−0.209T) | 0.9924 | |
| Higuchi model | Q = 19.615 × T0.5 − 5.037 | 0.9862 | |
| Ritger–Peppas model | Q = 15.532 × T0.564 | 0.9808 | |
| Glycyrrhizic acid | Zero-order dynamics | Q = 12.385 + 2.449T | 0.8354 |
| First-order dynamics | Q = 36.134 × (1 − e−0.389T) | 0.9736 | |
| Higuchi model | Q = 10.848 × T0.5 + 2.614 | 0.9434 | |
| Ritger–Peppas model | Q = 13.920 × T0.419 | 0.9554 |
Results of cumulative release fitting in artificial intestinal fluid.
| Component | Fitting Model | Fitting Equation | R2 |
|---|---|---|---|
| Brucine | Zero-order dynamics | Q = 46.467 + 3.450T | 0.6762 |
| First-order dynamics | Q = 76.146 × (1 − e−0.972T) | 0.9535 | |
| Higuchi model | Q = 15.716 × T0.5 + 31.780 | 0.8206 | |
| Ritger–Peppas model | Q = 47.411 × T0.232 | 0.8921 | |
| Strychnine | Zero-order dynamics | Q = 19.642 + 4.679T | 0.9622 |
| First-order dynamics | Q = 69.646 × (1 − e0.272T) | 0.9385 | |
| Higuchi model | Q = 20.018 × T0.5 + 2.480 | 0.9997 | |
| Ritger–Peppas model | Q = 22.404 × T0.467 | 0.9998 | |
| Liquiritin | Zero-order dynamics | Q = 26.016 + 4.024T | 0.8164 |
| First-order dynamics | Q = 64.021 × (1 − e−0.465T) | 0.9752 | |
| Higuchi model | Q = 17.931 × T0.5 + 9.736 | 0.9351 | |
| Ritger–Peppas model | Q = 28.142 × T0.369 | 0.9573 | |
| Isoliquiritin | Zero-order dynamics | Q = 24.393 + 3.153T | 0.7932 |
| First-order dynamics | Q = 53.770 × (1 − e−0.528T) | 0.9618 | |
| Higuchi model | Q = 14.123 × T0.5 + 11.483 | 0.9201 | |
| Ritger–Peppas model | Q = 25.834 × T0.333 | 0.9503 | |
| Isoliquiritigenin | Zero-order dynamics | Q = 13.591 + 3.924T | 0.8987 |
| First-order dynamics | Q = 55.365 × (1 − e−0.268T) | 0.9845 | |
| Higuchi model | Q = 17.132 × T0.5 − 1.533 | 0.9796 | |
| Ritger–Peppas model | Q = 16.419 × T0.503 | 0.9780 | |
| Glycyrrhizic acid | Zero-order dynamics | Q = 32.820 + 3.288T | 0.6403 |
| First-order dynamics | Q = 62.331 × (1 − e−0.720T) | 0.9641 | |
| Higuchi model | Q = 15.080 × T0.5 + 18.604 | 0.7917 | |
| Ritger–Peppas model | Q = 33.952 × T0.287 | 0.8504 |
Figure 5Separation of NGD phase states.
Figure 6Characterization of different phase states; (A) particle size and (B) Zeta potential.
Chromatographic and mass spectrometric parameters of MRM mode.
| Analytes | Rt (min) | Precursor Ion ( | Polarity | Production ( | DP (V) | CE (eV) |
|---|---|---|---|---|---|---|
| Brucine | 5.543 | 395.20 | ESI+ | 244.10 | 100.00 | 45.00 |
| Strychnine | 4.543 | 336.18 | ESI+ | 185.08 | 120.00 | 50.00 |
| Liquiritin | 7.749 | 417.12 | ESI− | 255.07 | 92.00 | 25.00 |
| Isoliquiritin | 9.181 | 417.12 | ESI− | 255.06 | 92.00 | 25.00 |
| Isoliquiritigenin | 11.480 | 255.07 | ESI− | 119.05 | 70.00 | 20.00 |
| Glycyrrhizic acid | 11.272 | 821.40 | ESI− | 351.06 | 158.00 | 40.00 |